Estádio da Montanha
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2016 EuropeanAthletics ChampionshipsTrack events100 mmenwomen200 mmenwomen400 mmenwomen800 mmenwomen1500 mmenwomen5000 mmenwomen10,000 mmenwomen100 m hurdleswomen110 m hurdlesmen400 m hurdlesmenwomen3000 msteeplechasemenwomen4×100 m relaymenwomen4×400 m relaymenwomenRoad eventsHalf marathonmenwomenField eventsHigh jumpmenwomenPole vaultmenwomenLong jumpmenwomenTriple jumpmenwomenShot putmenwomenDiscus throwmenwomenHammer throwmenwomenJavelin throwmenwomenCombined eventsHeptathlonwomenDecat...
Untuk kegunaan lain, lihat NET. NET.JenisJaringan televisiSloganKini Makin AsikNegaraIndonesiaBahasaBahasa IndonesiaPendiriAgus Lasmono SudwikatmonoWishnutamaTanggal siaran perdana18 Mei 2013 (siaran percobaan)Tanggal peluncuran26 Mei 2013[1]Kantor pusatThe East, Lt. 27–29, Jl. Dr. Ide Anak Agung Gde Agung No. 1, Mega Kuningan, Kuningan Timur, Setiabudi, Jakarta Selatan 12950, IndonesiaStudio : Gedung Graha Mitra, Jl. Jendral Gatot Subroto Kav. 21, Karet Semanggi, Setiabudi, J...
Mauricio Funes Presiden El SalvadorMasa jabatan1 Juni 2009 – 1 Juni 2014Wakil PresidenSalvador Sánchez Cerén PendahuluAntonio SacaPenggantiSalvador Sánchez Cerén Informasi pribadiLahir18 Oktober 1959 (umur 64)San Salvador, El SalvadorPartai politikFrente Farabundo Martí para la Liberación NacionalSuami/istriWanda PignatoSunting kotak info • L • B Carlos Mauricio Funes Cartagena (lahir 18 Oktober 1959) adalah Presiden El Salvador. Ia memenangkan Pemilihan Um...
حامد كافيانبور معلومات شخصية الميلاد 1 ديسمبر 1978 (العمر 45 سنة)بندر أنزلي مركز اللعب وسط الجنسية إيراني مسيرة الشباب سنوات فريق –19951995–19971997–1998 بنياد شهيدمقاومت مشهدبيروزي 1995–1997 بيام وحدت خراسان 1997–1998 برسبوليس المسيرة الاحترافية1 سنوات فريق مشاركات (أهداف) (هـ.) 1997–2002...
Artikel ini bukan mengenai Wittenberg. Wittenberge BenderaLambang kebesaranLetak Wittenberge di Prignitz Wittenberge Tampilkan peta JermanWittenberge Tampilkan peta BrandenburgKoordinat: 53°00′N 11°45′E / 53.000°N 11.750°E / 53.000; 11.750Koordinat: 53°00′N 11°45′E / 53.000°N 11.750°E / 53.000; 11.750NegaraJermanNegara bagianBrandenburgKreisPrignitz Subdivisions7 Stadtteile/StadtbezirkePemerintahan • MayorOliver Herma...
Comic book character Poison Ivy (comics) redirects here. For the comic book, see Poison Ivy (2022 comic book). Comics character Poison IvyVariant cover of Batman (vol. 3) #26(September 2017) by Joshua MiddletonPublication informationPublisherDC ComicsFirst appearanceBatman #181 (June 1966)[1]Created byRobert KanigherSheldon MoldoffIn-story informationAlter egoDr. Pamela Lillian IsleySpeciesMetahumanPlace of originGotham CitySeattleTeam affiliationsInjustice LeagueLegion of DoomInjusti...
Albertus MagnusAlbertus Magnus (fresko, 1352, Treviso, Italia).Lahirskt. 1200[1]Lauingen, BayernMeninggal1280Köln, Kekaisaran Romawi SuciDihormati diGereja Katolik RomaBeatifikasi1622, Roma, Negara Gereja oleh Paus Gregorius XVKanonisasi16 Desember 1931, Vatikan oleh Paus Pius XITempat ziarahGereja St. Andreas, KölnPesta15 NovemberAtributJubah Dominikan, mitra, buku, dan pena buluPelindungMereka yang menggeluti ilmu alam, teknisi medis, filsuf, dan ilmuwan Nama lainAlbertus Teu...
Canadian street artist and graphic artist This article has multiple issues. Please help improve it or discuss these issues on the talk page. (Learn how and when to remove these template messages) This article's use of external links may not follow Wikipedia's policies or guidelines. Please improve this article by removing excessive or inappropriate external links, and converting useful links where appropriate into footnote references. (July 2020) (Learn how and when to remove this message) Th...
18th race of the 2017 NASCAR Xfinity Series 2017 Lilly Diabetes 250 Race details Race 18 of 33 in the 2017 NASCAR Xfinity SeriesDate July 22, 2017Official name Sixth Annual Lilly Diabetes 250Location Speedway, Indiana, Indianapolis Motor SpeedwayCourse Permanent racing facility2.500 mi (4.023 km)Distance 100 laps, 250 mi (402.336 km)Scheduled Distance 100 laps, 250 mi (402.336 km)Average speed 126.227 miles per hour (203.143 km/h)Pole positionDriver Elliott Sadler JR MotorsportsTime 54.4...
In mathematics, the split-octonions are an 8-dimensional nonassociative algebra over the real numbers. Unlike the standard octonions, they contain non-zero elements which are non-invertible. Also the signatures of their quadratic forms differ: the split-octonions have a split signature (4,4) whereas the octonions have a positive-definite signature (8,0). Up to isomorphism, the octonions and the split-octonions are the only two 8-dimensional composition algebras over the real numbers. They are...
关于与「华盛顿州」標題相近或相同的条目页,請見「华盛顿」。 此條目介紹的是美國西北部太平洋沿岸的州。关于与之同名的美国首都所在地,请见「華盛頓哥伦比亚特区」。 此條目需要擴充。 (2007年9月26日)请協助改善这篇條目,更進一步的信息可能會在討論頁或扩充请求中找到。请在擴充條目後將此模板移除。 华盛顿州 美國联邦州State of Washington...
Запрос «Скот» перенаправляется сюда; см. также другие значения. Ягнёнок Сельскохозя́йственные живо́тные — содержащиеся человеком для получения продуктов питания (мясо, молоко, яйца), жира, сырья производства (шерсть, мех, пух), щетины, кожи, костей, перьев, а также выпол�...
Este artículo contiene caracteres especiales. Si se ve incorrectamente, consulte Ayuda:Caracteres especiales. Distinción entre fenómenos de la múltiple negación:[1] duplex negatio affirmat (doble negación lógica) y duplex negatio negat (hipernegación, de la que se diferencian la concordancia negativa y la negación pleonástica).La doble negación[2] o múltiple negación[3] (en otras lenguas se conoce como doble negativo)[4] es la presencia de d...
For the English barrister, civil servant and colonial administrator, see William Govett Romaine. William Romaine William Romaine (1714 at Hartlepool – 1795), evangelical divine of the Church of England, was author of works once highly thought of by the evangelicals, the trilogy The Life, the Walk, and the Triumph of Faith. Early life Romaine was born at Hartlepool, County Durham, on 25 September 1714[1] the son of a corn merchant of French Protestant descent. He was educated at Houg...
Town in Connecticut, United States Town in Connecticut, United StatesWestport, ConnecticutTownTown of WestportWestport Town Hall FlagSealLogoNickname: WePo Fairfield County and Connecticut Western Connecticut Planning Region and ConnecticutShow WestportShow ConnecticutShow the United StatesCoordinates: 41°07′24″N 73°20′49″W / 41.12333°N 73.34694°W / 41.12333; -73.34694Country United StatesU.S. state ConnecticutCountyFairfieldRegionW...
Questa voce sull'argomento centri abitati dell'Alvernia-Rodano-Alpi è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Aix-les-Bainscomune Aix-les-Bains – VedutaVeduta LocalizzazioneStato Francia RegioneAlvernia-Rodano-Alpi Dipartimento Savoia ArrondissementChambéry CantoneAix-les-Bains-1Aix-les-Bains-2 AmministrazioneSindacoRenaud Beretti (LR) dal 2018 TerritorioCoordinate45°42′N 5°55′E45°42′N, 5°55′E (Aix-les-Bain...
Particulate solid matter that is deposited on the surface of land For sediment in wine, see Sediment (wine). River Tiber discharging sediment into the ocean Part of a series onSediments By origin Terrigenous (lithogenous) Biogenous Cosmogenous Hydrogenous By texture Roundness Sorting Grain size boulder cobble gravel pebble granule sand silt clay colloid Other oolite scree till By composition Manganese nodules Oolitic aragonite sand Tektites By process Sedimentation Sedimentary budget Sediment...
Place in Gandaki, NepalChipledhunga चिप्लेढुड़गाChipledhungaChipledhungaMap showing mahendrapool in NepalShow map of Gandaki ProvinceChipledhungaChipledhunga (Nepal)Show map of NepalCoordinates: 28°13′28″N 83°59′20″E / 28.22444°N 83.98889°E / 28.22444; 83.98889CountryNepalProvinceGandakiDistrictKaski DistrictTime zoneUTC+5:45 (Nepal Time)Area code061 Chipledhunga (Nepali: चिप्लेढुड़गा) is the financial hub and...
Мурманск Номер ТЧ-28 Подразделение Октябрьская железная дорога Год основания 1916 Основные серии локомотивов 2ЭС5К, 3ЭС5К, ЭП1, М62, 2М62, ТЭМ2, ТЭМ7,ТЭМ18 Место нахождения Мурманск, Портовый Проезд 48. Станция Мурманск Эксплуатационное локомотивное депо Мурманск ТЧЭ-28 — ло...
Insieme convesso. Insieme non convesso. In uno spazio euclideo un insieme convesso è un insieme nel quale, per ogni coppia di punti, il segmento che li congiunge è interamente contenuto nell'insieme. Esempi di insiemi convessi sono cerchi, sfere, cubi, piani, semipiani, trapezi, mentre non lo sono archi di circonferenze, tori o qualunque insieme che contenga buchi o incavature o che non sia connesso. In tre dimensioni, esempi di insiemi convessi sono la sfera, il cubo, il paraboloide, mentr...